going bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29....

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$Page 1: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 2: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 3: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 4: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 5: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 6: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 7: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 8: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 9: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 10: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 11: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 12: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 13: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 14: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 15: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 16: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 17: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 18: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 19: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 20: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

$Page 21: Going Bonanni!...23. 26. cosx cos 24. y = sin(3x + 1) 27. y = 4 sin2x+ 5 cos2x ccsŸ+ 28. coss( 29. y = (1 + cos3x)2 1+tan2 x sec x 30. sec \ f (x) = cot Derivatives of ex and ax sinx$

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